Comparing Fractions with the Same Numerator: Greater Than Less Than Symbols

The video tutorial teaches how to compare fractions with the same numerator using greater than and less than symbols. It emphasizes the importance of considering the denominator to determine the size of each fraction. The tutorial explains that fractions represent equal parts of a whole and highlights the necessity of comparing fractions with the same-sized whole. It introduces the greater than and less than symbols, which resemble mouths, and demonstrates their use with examples. The tutorial also clarifies that a larger denominator means smaller parts of the whole, aiding in the comparison of fractions.

What is the key factor to consider when comparing fractions with the same numerator?

• The color of the fraction

• The size of the whole

• The numerator

• The denominator

Why is it important to compare fractions with the same-sized whole?

• To avoid using symbols

• To make the fractions look similar

• To ensure the comparison is valid

• To simplify the fractions

Which symbol would you use to show that 3 is greater than 1?

• >

• ≠

• <

• =

In the example comparing 1/4 and 1/8, why is 1/4 considered greater?

• Because 1/8 is not a valid fraction

• Because 1/4 has a larger denominator

• Because 1/4 represents a larger part of the whole

• Because 4 is a larger number than 8

What happens to the size of each part when the denominator increases?

• The size of each part increases

• The size of each part doubles

• The size of each part decreases

• The size of each part remains the same